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This paper deals with the problem of designing feedback solutions for systems with impulsive control inputs which meets increasing demand.
The modeling and analytic methods presented here extend the classical results for the systems with impulsive interventions, and the findings can serve as an integrating measure to design appropriate plant disease control strategies.
In particular, we will investigate differential systems with impulsive effects.
In this paper, a class of Nicholson-type delay systems with impulsive effects is considered.
Dynamical systems with impulsive effects have been an object of intensive investigations [10 12].
Moreover, the results are also new for deterministic systems with impulsive effects.
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In this paper, a generalized nonautonomous stochastic competitive system with impulsive perturbations is studied.
For the literatures on controllability of stochastic system with impulsive effect, we can see [9 13].
In this paper, a stochastic nonautonomous competitive system with impulsive perturbations is proposed and studied.
So, how does the dynamical behavior go when the delayed system with impulsive effect?
We can extend our method to exact controllability for integrodifferential evolution system with impulsive conditions.
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